Step-by-step explanation:

Step-by-step explanation:One approach is to express

Step-by-step explanation:One approach is to express8x/2y

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2y

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2ywhich can be rewritten

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2ywhich can be rewritten23x/2y

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2ywhich can be rewritten23x/2ySince the numerator and denominator of have a common base, this expression can be rewritten as 2(3x−y). In the question, it states that 3x−y=12, so one can substitute 12 for the exponent, 3x−y, which means that

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2ywhich can be rewritten23x/2ySince the numerator and denominator of have a common base, this expression can be rewritten as 2(3x−y). In the question, it states that 3x−y=12, so one can substitute 12 for the exponent, 3x−y, which means that8x/2y

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2ywhich can be rewritten23x/2ySince the numerator and denominator of have a common base, this expression can be rewritten as 2(3x−y). In the question, it states that 3x−y=12, so one can substitute 12 for the exponent, 3x−y, which means that8x/2y=212

Verified answer

Step-by-step explanation:

Step-by-step explanation:One approach is to express

Step-by-step explanation:One approach is to express8x/2y

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2y

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2ywhich can be rewritten

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2ywhich can be rewritten23x/2y

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2ywhich can be rewritten23x/2ySince the numerator and denominator of have a common base, this expression can be rewritten as 2(3x−y). In the question, it states that 3x−y=12, so one can substitute 12 for the exponent, 3x−y, which means that

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2ywhich can be rewritten23x/2ySince the numerator and denominator of have a common base, this expression can be rewritten as 2(3x−y). In the question, it states that 3x−y=12, so one can substitute 12 for the exponent, 3x−y, which means that8x/2y

Step-by-step explanation:One approach is to express8x/2yso that the numerator and denominator are expressed with the same base. Since 2 and 8 are both powers of 2, substituting 23 for 8 in the numerator of 8x/2y gives(23)x/2ywhich can be rewritten23x/2ySince the numerator and denominator of have a common base, this expression can be rewritten as 2(3x−y). In the question, it states that 3x−y=12, so one can substitute 12 for the exponent, 3x−y, which means that8x/2y=212